C-03-Q125mediumsingle_mcqThe Domination theorem states that—ax+0=xx + 0 = xx+0=x and x⋅1=xx \cdot 1 = xx⋅1=xbx+1=1x + 1 = 1x+1=1 and x⋅0=0x \cdot 0 = 0x⋅0=0cx+x=xx + x = xx+x=xdx+xy=xx + xy = xx+xy=x